Sentence Examples

  • In order to find the whole emission of energy from one particle (T), we have to integrate the square of (3) over the surface of a sphere of radius r.
  • Since we have now to integrate for the whole illumination at a particular point 0 due to all the components which have their foci in its neighbourhood, we may conveniently regard 0 as origin.
  • It is generally convenient to divide the path into two steps, isothermal and isometric, or isothermal and isopiestic, and to integrate along each separately.
  • In order to integrate this expression we need to know L and v as functions of the temperature and pressure.
  • If we integrate the equation (I) with respect to I between the limits 1, 1 we obtain mu_mu=fXdI.

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